Answer:
C. optimal capital labor ratio remains the same
Explanation:
One pilot for each plane implies A = B
Let cost be C
So, isocost line is xA + rB = C
So, xA + yA = C (as L = K)
So, (x+y)A = C
So, A = C/(x+y) =B
Optimal capital labor ratio = B/A = 1 as B =A
Now, wage rate increases to x'
So, isocost line is x'A + yB = C
So, x'A + yA = C (as A = B)
So, (x'+y)A = C
So, A = C/(x'+y) = B
New optimal capital labor ratio =B/A = 1 as B = A
Thus, optimal capital labor ratio remains same because capital (planes) and labor (pilots) are used in fixed proportion.
Thus the answer is
C. optimal capital labor ratio remains the same
Answer and Explanation:
The computation of the total budgeted selling and administrative expenses is shown below;
Utilities expense $2,800
Administrative salaries $100,000
Sales commissions 5 % of sales i.e. 5% of $860,000 $43,000
Advertising $20,000
Depreciation on store equipment $50,000
Rent on administration building $60,000
Miscellaneous administrative expenses $10,000
total budgeted selling and administrative expenses $285,800
Answer:
$420,000
Explanation:
Given the above information,
Dividend
= $75,000 × 40%
= $30,000
Share in income
= $375,000 × 40%
= $150,000
Balance in investment account
= Beginning balance + Share in income - Dividend
= $300,000 + $150,000 - $30,000
= $420,000
Therefore, the balance in Madison's equity method investments - Jay Corporation accounts as of December 31 should be $420,000
Answer:
Yield to call (YTC) = 7.64%
Explanation:
Yield to call (YTC) = {coupon + [(call price - market price)/n]} / [(call price + market price)/2]
YTC = {135 + [(1,050 - 1,280)/5]} / [(1,050 + 1,280)/2]
YTC = 89 / 1,165 = 0.07639 = 7.64%
Yield to call is how much a bondholder will earn if the bond is actually called, and it may differ from yield to maturity since the call price is generally higher than the face value, but the yield to maturity generally is longer than the call period.